OAI/RepresentationTheory/Saxl/DominatedSupport.lean
12 declarations, 0 contain sorry, 0 declared as axioms
- lemma
OAI.Saxl.transpose_cardline 13 - def
OAI.Saxl.colTruncateline 17 - lemma
OAI.Saxl.colTruncate_rowLenline 19 - lemma
OAI.Saxl.colTruncate_heightline 34 - lemma
OAI.Saxl.sum_range_if_ltline 42 - lemma
OAI.Saxl.corner_inequalityline 51 - lemma
OAI.Saxl.corner_equalityline 70 - theorem
OAI.Saxl.dominates_transposeline 97Source comment
Ordinary conjugation reverses dominance, including empty diagrams.theorem dominates_transpose {μ ν : YoungDiagram} (hc : μ.card = ν.card) (h : Dominates μ ν) : Dominates ν.transpose μ.transpose := by …Mentions: OAI.Saxl.Dominates
- lemma
OAI.Saxl.rowWord_contentline 111 - lemma
OAI.Saxl.staircase_transposeline 135 - def
OAI.Saxl.signCancelMapline 143 - theorem
OAI.Saxl.dominated_supportline 158